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<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.01</iic-com-fon:ComisionDepositarioCobrada>
</iic-com-fon:ComisionDepositario>
<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-05318795_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
</iic-com-fon:ComisionesAplicadas>
</iic-com-fon:DatosGeneralesClase>
<iic-fim:RentabilidadClaseFIM>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">4.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">4.26</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">1.15</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">-3.41</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">-3.74</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">12.40</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">-12.95</iic-com:RentabilidadIIC>
<iic-com:RentabilidadIIC decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">-12.41</iic-com:RentabilidadIIC>
</iic-fim:RentabilidadClaseFIM>
<iic-com-fon:RentabilidadExtremaClase>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">-2.35</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">-2.35</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-05318795_dly3" unitRef="pure">-10.79</iic-com-fon:RentabilidadMinimaValor>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_da">2026-03-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_dpy">2026-03-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_dly3">2025-04-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">2.76</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">2.76</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_dly3" unitRef="pure">6.17</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_da">2026-02-04</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_dpy">2026-02-04</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_dly3">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-05318795_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
</iic-com:PeriodicidadCalculoVL>
<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">16.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">16.71</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">13.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">10.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">29.60</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">19.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">17.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">16.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-05318795_da">BENCHMARK VALUE MINUS GROWTH</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">10.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">10.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">9.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">7.86</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">12.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">11.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">10.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">8.15</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">11.86</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">11.86</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">12.04</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">12.20</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">12.35</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">12.04</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">13.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">13.20</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
<iic-fim:GastosClaseFIM>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">0.38</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">0.40</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">1.58</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">1.56</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">1.53</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy5" unitRef="pure">1.77</iic-com:RatioTotalGastos>
<iic-com:RatioGastosEstimado contextRef="FIM_T12026_V-05318795_da">false</iic-com:RatioGastosEstimado>
</iic-fim:GastosClaseFIM>
<iic-com:EvolucionValorLiquidativo>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">GraficaVL.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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</iic-com:ContenidoFicheroAdjunto>
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<iic-com-fon:NumeroParticipes decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">5</iic-com-fon:NumeroParticipes>
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<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">0.18</iic-com-fon:ComisionGestionCobrada>
<iic-com-fon:ComisionGestionCobrada decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.18</iic-com-fon:ComisionGestionCobrada>
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<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
<iic-com-fon:ComisionDepositarioCobrada decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.02</iic-com-fon:ComisionDepositarioCobrada>
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<iic-com-fon:XCode_SistemaImputacionComisionGestion_01 contextRef="FIM_T12026_V-05318795_da">01</iic-com-fon:XCode_SistemaImputacionComisionGestion_01>
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<iic-fim:RentabilidadClaseFIM>
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<iic-com-fon:RentabilidadMinimaValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">-2.34</iic-com-fon:RentabilidadMinimaValor>
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<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_da">2026-03-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_dpy">2026-03-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMinimaFecha contextRef="FIM_T12026_V-05318795_dly3">2025-04-09</iic-com-fon:RentabilidadMinimaFecha>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">2.76</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">2.76</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaValor decimals="2" contextRef="FIM_T12026_V-05318795_dly3" unitRef="pure">6.17</iic-com-fon:RentabilidadMaximaValor>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_da">2026-02-04</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_dpy">2026-02-04</iic-com-fon:RentabilidadMaximaFecha>
<iic-com-fon:RentabilidadMaximaFecha contextRef="FIM_T12026_V-05318795_dly3">2025-04-10</iic-com-fon:RentabilidadMaximaFecha>
</iic-com-fon:RentabilidadExtremaClase>
<iic-com:PeriodicidadCalculoVL>
<iic-com:XCode_PeriodicidadCalculoVL_01 contextRef="FIM_T12026_V-05318795_da">01</iic-com:XCode_PeriodicidadCalculoVL_01>
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<iic-fim:MedidasRiesgoFIM>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">16.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">16.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">13.40</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">10.38</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">29.60</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">19.70</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">17.09</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadValorLiquidativo decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">16.39</iic-com-fon:VolatilidadValorLiquidativo>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">19.59</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">11.55</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">12.82</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">23.89</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">16.81</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">18.67</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadIbex decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">13.93</iic-com-fon:VolatilidadIbex>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">0.08</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">0.17</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">0.11</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">0.12</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadLetrasTesoro decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">0.13</iic-com-fon:VolatilidadLetrasTesoro>
<iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadElemento contextRef="FIM_T12026_V-05318795_da">BENCHMARK VALUE MINUS GROWTH</iic-com-fon:VolatilidadElemento>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">10.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">10.06</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">9.64</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">7.86</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">12.23</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">11.41</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">10.05</iic-com-fon:VolatilidadElementoValor>
<iic-com-fon:VolatilidadElementoValor decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">8.15</iic-com-fon:VolatilidadElementoValor>
</iic-com-fon:VolatilidadIndice>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_daa" unitRef="pure">11.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_da" unitRef="pure">11.81</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">12.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">12.15</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">12.30</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">12.00</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">12.95</iic-com-fon:VolatilidadVaRHistorica>
<iic-com-fon:VolatilidadVaRHistorica decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">13.15</iic-com-fon:VolatilidadVaRHistorica>
</iic-fim:MedidasRiesgoFIM>
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<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpp" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpq2" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpq3" unitRef="pure">0.25</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy2" unitRef="pure">0.97</iic-com:RatioTotalGastos>
<iic-com:RatioTotalGastos decimals="2" contextRef="FIM_T12026_V-05318795_dpy3" unitRef="pure">0.90</iic-com:RatioTotalGastos>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">GraficaRT.png</iic-com:NombreFicheroAdjunto>
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<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|MERLIN PROPERTIES SOCIMI</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">141065.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">2.75</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">125966.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">2.45</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0113679I37</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|BANKINTER</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">254125.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">4.96</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">268945.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">5.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0113860A34</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|BANCO DE SABADELL</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">197795.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.86</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0121975009</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|CAF.</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">8730.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">0.17</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0132105018</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|ACERINOX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">166244.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.24</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">175974.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.43</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0178430E18</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|TELEF&#211;NICA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">77733.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">1.52</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">71547.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">1.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">ES0183746314</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|VIDRALA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">153400.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">999092.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">19.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizadaTotal>
<iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">999092.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">19.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRV>
<iic-com:InversionesFinancierasTotalInversion>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">999092.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">19.49</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">642432.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">12.51</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasTotalInversion>
</iic-com:InversionesFinancierasInterior>
<iic-com:InversionesFinancierasExterior>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">BE0974293251</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|ANHEUSER BUSCH INBEV NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">209020.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">4.08</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">192150.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0000077919</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|JC DECAUX</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">207752.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">4.05</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">193376.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.77</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0000125007</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|COMPAGNIE DE SAINT-GOBAIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">192805.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.76</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">239314.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">4.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0000131104</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|BANQUE NATIONALE DE PARIS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">240916.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">4.69</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0012435121</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|ELIS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">212960.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">4.15</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">212784.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">4.14</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR001400AJ45</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|MICHELIN</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">173972.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.39</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">168728.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">IE0004906560</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">171684.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">144300.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">2.81</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">IE00BYTBXV33</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|RYANAIR HOLDINGS</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">154439.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.01</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">191189.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.72</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">PA1436583006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|CARNIVAL CORPORATION</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">239588.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">4.67</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">278085.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">5.41</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">PTPTI0AM0006</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|NAVIGATOR CO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">171900.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">160454.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.12</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">US09857L1089</iic-com:CodigoISIN>
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<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">91069.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">1.78</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">IT0004810054</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|UNIPOL GRUPPO FINANZIARIO</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">257985.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">5.03</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">267410.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">5.21</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">BE0974258874</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|BEKAERT NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">172000.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">162970.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.17</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">DE0007231334</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|SIXT AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">156890.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.06</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">153700.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">2.99</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0000121147</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|FORVIA</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">140524.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">2.74</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">197599.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.85</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">GB00BH4HKS39</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|VODAFONE GROUP PLC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.GBP contextRef="FIM_T12026_V-05318795_da">GBP</dgi-lc-int:Xcode_ISO4217.GBP>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">168684.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.29</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">172194.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.35</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">US6907421019</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|OWENS CORNING</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.USD contextRef="FIM_T12026_V-05318795_da">USD</dgi-lc-int:Xcode_ISO4217.USD>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">0.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">0.00</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">103806.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">2.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">DE000DTR0CK8</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|DAIMLER TRUCK HOLDING AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">172101.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">3.36</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">154878.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.02</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">DE000KGX8881</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|KION GROUP AG</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">85363.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">1.66</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">165165.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">3.22</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">FR0000120966</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|BIC</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="euro">151166.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ia" unitRef="pure">2.95</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasImporte>
<iic-com:InversionesFinancierasValor decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="euro">144973.00</iic-com:InversionesFinancierasValor>
<iic-com:InversionesFinancierasPorcentaje decimals="2" contextRef="FIM_T12026_V-05318795_ipy" unitRef="pure">2.82</iic-com:InversionesFinancierasPorcentaje>
</iic-com:InversionesFinancierasImporte>
</iic-com:InversionesFinancierasRVCotizada>
<iic-com:InversionesFinancierasRVCotizada>
<iic-com:CodigoISIN contextRef="FIM_T12026_V-05318795_ia">NL0011821392</iic-com:CodigoISIN>
<iic-com:InversionesFinancierasDescripcion contextRef="FIM_T12026_V-05318795_ia">Acciones|SIGNIFY NV</iic-com:InversionesFinancierasDescripcion>
<dgi-lc-int:Xcode_ISO4217.EUR contextRef="FIM_T12026_V-05318795_da">EUR</dgi-lc-int:Xcode_ISO4217.EUR>
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<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">Distribucion2.png</iic-com:NombreFicheroAdjunto>
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</iic-com:ContenidoFicheroAdjunto>
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<iic-com:FicheroAdjunto>
<iic-com:NombreFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">Distribucion3.png</iic-com:NombreFicheroAdjunto>
<iic-com:TipoMimeFicheroAdjunto contextRef="FIM_T12026_V-05318795_da">png</iic-com:TipoMimeFicheroAdjunto>
<iic-com:ContenidoFicheroAdjunto 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<iic-com-fon:HechoRelevanteAutorizacionFusion contextRef="FIM_T12026_V-05318795_da">false</iic-com-fon:HechoRelevanteAutorizacionFusion>
<iic-com:HechoRelevanteOtros contextRef="FIM_T12026_V-05318795_da">false</iic-com:HechoRelevanteOtros>
</iic-fim:HechosRelevantesFIM>
<iic-com:ExplicacionHechosRelevantes contextRef="FIM_T12026_V-05318795_da">No aplica</iic-com:ExplicacionHechosRelevantes>
<iic-fim:OperacionesVinculadasFIM>
<iic-com-fon:OperacionesVinculadasParticipesSignificativos contextRef="FIM_T12026_V-05318795_da">false</iic-com-fon:OperacionesVinculadasParticipesSignificativos>
<iic-com-fon:OperacionesVinculadasModificacionesReglamento contextRef="FIM_T12026_V-05318795_da">false</iic-com-fon:OperacionesVinculadasModificacionesReglamento>
<iic-com:OperacionesVinculadasMismoGrupoDepoGest contextRef="FIM_T12026_V-05318795_da">false</iic-com:OperacionesVinculadasMismoGrupoDepoGest>
<iic-com:OperacionesVinculadasOperacionesConDepositario contextRef="FIM_T12026_V-05318795_da">false</iic-com:OperacionesVinculadasOperacionesConDepositario>
<iic-com:OperacionesVinculadasAvales contextRef="FIM_T12026_V-05318795_da">false</iic-com:OperacionesVinculadasAvales>
<iic-com:OperacionesVinculadasContrapartidaEnGrupo contextRef="FIM_T12026_V-05318795_da">false</iic-com:OperacionesVinculadasContrapartidaEnGrupo>
<iic-com:OperacionesVinculadasIngresosEnElGrupo contextRef="FIM_T12026_V-05318795_da">true</iic-com:OperacionesVinculadasIngresosEnElGrupo>
<iic-com:OperacionesVinculadasOtros contextRef="FIM_T12026_V-05318795_da">false</iic-com:OperacionesVinculadasOtros>
</iic-fim:OperacionesVinculadasFIM>
<iic-com:AnexoOperacionesVinculadas contextRef="FIM_T12026_V-05318795_da">g.) El importe de los ingresos percibidos por entidades del grupo de la Gestora que tienen como origen comisiones o gastos satisfechos por la IIC asciende a 660,54 euros, lo que supone un 0,01% sobre el patrimonio medio de la IIC en el per&#237;odo de referencia.</iic-com:AnexoOperacionesVinculadas>
<iic-com:ExplicacionInformePeriodico contextRef="FIM_T12026_V-05318795_da">1. SITUACION DE LOS MERCADOS Y EVOLUCI&#211;N DEL FONDO.
a) Visi&#243;n de la gestora sobre la situaci&#243;n de los mercados.El primer trimestre de 2026 ha venido marcado claramente por la volatilidad. Por un lado, por la aparici&#243;n de la Inteligencia Artificial y sus posibles disrupciones en negocios empresariales a largo plazo, y por otro lado, por todo el ruido geopol&#237;tico que tenemos que aguantar por las acciones de Trump (Groenlandia primero, Venezuela, y finalmente el conflicto con Ir&#225;n). Toda esta volatilidad ha afectado a las variaciones de los precios en los mercados, tanto de renta fija como de renta variable, pero, no obstante, a fin de trimestre, la mayor&#237;a de los mercados est&#225;n recuperados de estos episodios de volatilidad, o incluso por encima, dando unas rentabilidades positivas en este primer trimestre. En primer lugar, los mercados est&#225;n en m&#225;ximos hist&#243;ricos, pero es l&#243;gico ya que los resultados econ&#243;micos de las empresas tambi&#233;n lo est&#225;n. Es la tendencia natural del mercado, subir al igual que suben los beneficios empresariales. En este sentido, no vemos ning&#250;n impacto interno que pueda da&#241;arlos (sector servicios muy fuerte, tasa de paro en m&#237;nimos, y a nivel general, costes controlados). Tampoco vemos signos de euforia en los distintos agentes econ&#243;micos. Lo normal despu&#233;s de tantos a&#241;os ser&#237;a ver empresas o inversores, que, llevados por este &#233;xito, empezaran a hacer actos irracionales. En todas las reuniones que mantenemos con empresas cotizadas no vemos esta euforia y a&#250;n vemos asignaciones de capital correctas, salvo en un sector, el relacionado con los data centers y la inversi&#243;n en IA. En este sector preferimos no invertir, hay un incremento exponencial de capex sin saber si los retornos futuros ser&#225;n &#243;ptimos o no. No sabemos a&#250;n ni los modelos de negocio de estas empresas invirtiendo tanto. De hecho, estas empresas han pasado de ser empresas Asset-light y gran generadoras de caja a empresas Asset-heavy y que empiezan a emitir deuda para seguir el ritmo de inversi&#243;n. Preferimos estar fuera y no invertir en este sector dada la gran incertidumbre que lo rodea. Es probable que, a corto plazo, y mientras siga el per&#237;odo de inversi&#243;n, sus resultados sigan creciendo, pero una vez construida toda esta capacidad de data centers y computacional, si la demanda no est&#225; all&#237; en ese momento o incluso tarda unos a&#241;os en llegar, los problemas pueden ser muy grandes para estas empresas. Tanto por la obsolescencia tecnol&#243;gica de los chips de NVIDIA, como por la magnitud de su apuesta. No tenemos duda que la IA es una revoluci&#243;n igual que lo fue Internet y el ferrocarril, pero hay que separar la tecnolog&#237;a en s&#237;, de como de rentable puede ser invertir en las empresas que hicieron sus grandes inversiones en estas tecnolog&#237;as en su momento. Todos sabemos como termin&#243; la inversi&#243;n en redes y fibra por el Internet, o la inversi&#243;n en ferrocarriles. Precedentes m&#225;s que preocupantes y donde vemos muchas similitudes con la situaci&#243;n actual. Otra novedad del mercado en este primer trimestre ha sido que por primera vez, el mercado ha distinguido entre ganadoras y perdedoras por la aparici&#243;n de la IA. Anteriormente todo era positivo para el mercado. El mercado est&#225; empezando a preocuparse por la disrupci&#243;n que esta revoluci&#243;n pueda tener sobre modelos de negocio, en especial el software, a largo plazo. Hemos visto grandes ca&#237;das de empresas que eran vistas como de gran calidad, ya que el mercado tiene dudas sobre el valor terminal. Como sab&#233;is gran parte de la valoraci&#243;n de una empresa viene de este valor terminal, por lo que es clave. Nosotros tampoco estamos muy expuestos a este sector m&#225;s afectado por la aparici&#243;n de la IA. Creemos que es un momento de ser muy selectivo y anal&#237;tico para distinguir entre grandes oportunidades de inversi&#243;n que estas ca&#237;das est&#225;n provocando, a realmente, empresas que han podido caer en desgracia a largo plazo por la aparici&#243;n de la IA. En cuanto a la geopol&#237;tica y especialmente el conflicto en Ir&#225;n. No cambia nuestro escenario para el a&#241;o, como se ha demostrado, Trump est&#225; buscando claramente una salida del conflicto y creemos que m&#225;s pronto que tarde llegar&#225; y todas las disrupciones, especialmente en el sector energ&#233;tico por el Estrecho de Ormuz, se solventar&#225;n. Primero, el impacto del cierre no ha sido tan catastr&#243;fico como se dec&#237;a (por rutas alternativas, liberalizaci&#243;n de reservas, fin sanciones a buques rusos en alta mar), y vemos esperanzados el alto al fuego y las actuales negociaciones. Evidentemente, como m&#225;s tarden a resolverlo el impacto ser&#225; mayor, pero en cualquier caso, la ausencia de generaci&#243;n de caja o ca&#237;da de beneficios por shocks externos y temporales como el actual, tiene un impacto nulo o muy poco significativo en la valoraci&#243;n de las empresas, que se valoran a perpetuidad. Continuamos creyendo que es mejor estar invertidos en la parte value del mercado, que ya lleva varios a&#241;os haci&#233;ndolo mejor que el growth, sobretodo en Europa. Donde estamos positivos por diferencias de valoraci&#243;n versus Estados Unidos. Creemos que es un momento para estar invertidos fuera de los &#237;ndices mundiales (muy expuestos a USA y a las grandes tecnol&#243;gicas que est&#225;n invirtiendo much&#237;simo en IA) e invertir en Value, Europa, Emergentes, Jap&#243;n, y small caps.Respecto la dispersi&#243;n de valoraciones entre el factor value&#47;growth que el fondo quiere aprovechar, el a&#241;o 2026 ha empezado vol&#225;til, con grandes subidas a principios de a&#241;o por la ca&#237;da de las empresas tecnol&#243;gicas, a un fin de trimestre complicado por la recuperaci&#243;n del NASDAQ y el impacto energ&#233;tico a las empresas de car&#225;cter industrial o de servicios donde invierte el fondo. Creemos que la diferencia de valoraci&#243;n entre ambos espacios es muy grande, y que hay mucha rentabilidad futura estando expuestos en la parte de quality value del espectro inversor. Continuamos sin entender las altas valoraciones del growth en este escenario, si bien es cierto que estamos en clara senda de bajada de tipos, no creemos que vuelvan a los niveles de tipos 0, sino que vuelvan a tipos m&#225;s normales seg&#250;n la media hist&#243;rica. Por otra parte, a&#250;n vemos muy volatilidad e incertidumbre en los tipos largos. Las yields que cotiza el mercado growth o las acciones de duraci&#243;n (flujos a muy largo plazo) tendr&#237;an que relajarse mucho m&#225;s, para ser atractivas de nuevo. M&#225;s a&#250;n teniendo en cuenta todo lo descrito anteriormente relacionado con los data centers y la inversi&#243;n en IA, as&#237; como su potencial disrupci&#243;n en empresas tecnol&#243;gicas de software. Al contrario, las valoraciones en el espacio value, y sobretodo europeo, son muy atractivas. Tambi&#233;n estamos volviendo a observar subidas irracionales en algunos valores, as&#237; como la vuelta de las SPACS, se&#241;ales claras de un mercado tecnol&#243;gico americano que vuelve a estar, en mi opini&#243;n, sobrecalentado.
b) Decisiones generales de inversi&#243;n adoptadas.
Durante este segundo semestre hemos mantenido la estrategia de inversi&#243;n seguida en per&#237;odos anteriores con una exposici&#243;n a renta variable (85%) aunque cubierta con una exposici&#243;n corta menor en futuros mini del NASDAQ 100 del 85% (para machear la pata larga y corta de la estrategia market neutral del fondo).
c) &#205;ndice de referencia.
La IIC se gestiona activamente conforme a sus objetivos y pol&#237;tica de inversi&#243;n, de forma que su gesti&#243;n no est&#225; vinculada ni limitada por ning&#250;n &#237;ndice de referencia, sino que toma como referencia el comportamiento del &#237;ndice en t&#233;rminos meramente informativos o comparativos. El Tracking error o desviaci&#243;n efectiva de la IIC con respecto a su &#237;ndice de referencia ha sido del 11,93% durante el periodo y en los &#250;ltimos doce meses ha sido del 12,11%. Un tracking error superior al 4% indica una gesti&#243;n activa.
La rentabilidad neta de la IIC en el periodo ha sido del 4,26%. En el mismo periodo el &#237;ndice de referencia ha obtenido una rentabilidad de 6,24%.

d) Evoluci&#243;n del Patrimonio, participes, rentabilidad y gastos de la IIC.
Durante el periodo el patrimonio de la IIC ha registrado una variaci&#243;n negativa del -0,16% y el n&#250;mero de participes ha registrado una variaci&#243;n positiva de 14 participes, lo que supone una variaci&#243;n del 2,99%.   La rentabilidad neta de la IIC durante el periodo ha sido del 4,26%, con un impacto total de los gastos soportados en el mismo per&#237;odo del 0,38%. 
e) Rendimiento del fondo en comparaci&#243;n con el resto de fondos de la gestora.

La IIC ha obtenido una rentabilidad neta en el periodo de un 4,26%, a su vez durante el mismo periodo el conjunto de fondos gestionados por GVC Gaesco Gesti&#243;n SGIIC, S.A. ha registrado una rentabilidad media durante el periodo del  -0,95%.En el cuadro del apartado 2.2.B) del informe  se puede consultar el rendimiento medio de los fondos agrupados en funcion de su vocaci&#243;n gestora.
2. INFORMACION SOBRE LAS INVERSIONES.
a)	Inversiones concretas realizadas durante el periodo.Durante este primer trimestre de 2026 se ha vendido empresas como SIGNIFY y OWENS CORNING, Por el lado de las compras, hemos entrado por primera vez en VIDRALA y BOOKING aprovechando las ca&#237;das de sus acciones en este primer trimestre.Siguiendo la pol&#237;tica de inversi&#243;n del fondo, se sigue con la estrategia de estar vendidos de futuros NASDAQ-100, para la parte corte del fondo, ajust&#225;ndola a la exposici&#243;n larga y obteniendo as&#237; la exposici&#243;n 0 neta a mercado o market neutral del fondo.

b) Operativa de pr&#233;stamo de valores.
  	La IIC no ha realizado durante el periodo operativa de pr&#233;stamos de valores.
c) Operativa en derivados y adquisici&#243;n temporal de activos.
Durante el periodo el fondo se han realizado operaciones en instrumentos derivados, con finalidad de inversi&#243;n, en: Futuros sobre micro Nasdaq, Futuros sobre mini Nasdaq,  que han proporcionado un resultado global de 305348,09 euros.  El nominal comprometido en instrumentos derivados supon&#237;a al final del periodo un 80,92%.
La remuneraci&#243;n media obtenida por la liquidez mantenida por la IIC durante el periodo ha sido del 1,7899%.

d) Otra informaci&#243;n sobre inversiones.
	En cuanto a productos estructurados, activos en litigio o activos que se incluyan en el art&#237;culo 48.1j del RIIC, la IIC no posee ninguno.GVC Gaesco Value minus Growth, promueve caracter&#237;sticas medioambientales o sociales ( ART. 8 Reglamento (1E) 2019&#47;2088, la puntuaci&#243;n ESG de la cartera a final de periodo era del 3,78 sobre 5. La informaci&#243;n sobre las caracter&#237;sticas medioambientales y sociales que promueve el Fondo est&#225; disponible en el anexo  de Sostenibilidad al Informe  Anual.

3. EVOLUCION DEL OBJETIVO CONCRETO DE RENTABILIDAD.
N&#47;A
4. RIESGO ASUMIDO POR EL FONDO. 
La Volatilidad de la IIC en el periodo ha sido del 16,710000000000001%. En el mismo periodo el &#237;ndice de referencia ha registrado una volatilidad del 0,01%. La beta de GVC Gaesco Value minus Growth, respecto a su &#237;ndice de referencia, en los &#250;ltimos 12 meses es de 1,26.GVC Gaesco Gesti&#243;n SGIIC analiza la profundidad del mercado de los valores en que invierte la IIC, considerando la negociaci&#243;n habitual y el volumen invertido. En condiciones normales se tardar&#237;a 0,84 d&#237;as en liquidar el 90% de la cartera invertida. 
5. EJERCICIO DERECHOS POLITICOS.
El ejercicio de los derechos pol&#237;ticos y econ&#243;micos inherentes a los valores que integran las carteras de las IIC gestionadas por GVC Gaesco Gesti&#243;n SGIIC se ha hecho, en todo caso, en inter&#233;s exclusivo de los socios y part&#237;cipes de las IIC. GVC Gaesco Gesti&#243;n SGIIC ejerce el derecho de asistencia y voto en las juntas generales que se celebran en Barcelona y Madrid de empresas que est&#225;n en las carteras de las IIC gestionadas, en especial de aquellas sociedades en las que la posici&#243;n global de las IIC gestionadas por esta entidad gestora fuera mayor o igual al 1 por 100 de su capital social y tuvieran una antig&#252;edad superior a doce meses. Adicionalmente, la Sociedad Gestora tambi&#233;n ejerce el derecho de asistencia y&#47;o voto en aquellos casos en que, no d&#225;ndose las circunstancias anteriores, el emisor se hubiera considerado relevante o existieran derechos econ&#243;micos a favor de los inversores, tales como primas de asistencia a juntas.

6. INFORMACION Y ADVERTENCIAS CNMV.N&#47;A

7. ENTIDADES BENEFICIARIAS DEL FONDO SOLIDARIO E IMPORTE CEDIDO ALAS MISMAS.N&#47;A
8. COSTES DERIVADOS DEL SERVICIO DE ANALISIS.
Durante el periodo la IIC no ha soportado costes derivados del servicio de an&#225;lisis.
9. COMPARTIMENTOS DE PROPOSITO ESPECIAL (SIDE POCKETS).N&#47;A
10. PERSPECTIVAS DE MERCADO Y ACTUACION PREVISIBLE DEL FONDO.Al igual que en per&#237;odos anteriores pensamos que persisten dos grandes desequilibrios en el mercado: Por una parte, renta variable europea barata, y por otra parte value barato frente al growth. La cartera est&#225; posicionada para beneficiarse de ambos. En primera parte, creemos que Europa que cotiza mucho m&#225;s barato en relativo que Estados Unidos puede hacerlo mejor que las expectativas. Vemos las empresas Europeas, muy baratas y una oportunidad de compra importante a largo plazo, y con el sector financiero importante en Europa, benefici&#225;ndose de un entorno de tipos m&#225;s normalizado.El descuento en valoraci&#243;n para rentabilidades futuras est&#225; en el segmento m&#225;s barato del mercado, donde hay empresas con precios muy por debajo del valor de la compa&#241;&#237;a. Este desequilibrio empez&#243; a cotizarlo el mercado en 2022 y aunque el 2023-2024 haya revertido todas las ganancias del 2022. creemos que queda mucho recorrido en este ciclo value del mercado, y que esta dispersi&#243;n va a revertir a la media.Continuaremos invirtiendo en empresas baratas, de calidad, l&#237;deres y con ventajas competitivas fuertes. A largo plazo creemos que es un momento para estar invertidos y posicionarse para beneficiarse tanto de los descuentos en los activos en cartera como en el desequilibrio entre aquellas empresas value y growth.</iic-com:ExplicacionInformePeriodico>
<iic-com:AdvertenciasCNMV contextRef="FIM_T12026_V-05318795_da">NO APLICA</iic-com:AdvertenciasCNMV>
</iic-fim:DatosFondoCompartimentoFIM>
</iic-fim:InformeFIM>
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